Assignment $5$

In a local school district, a single van is used to transport meal containers from a central kitchen to four schools $($School A$,$ School B$,$ School C$,$ and School D$)$ over a $24-$hour operating period.

Every EXPO $(2\mathrm{.}75)$ hour, the kitchen prepares a new batch of $30$ sealed containers. Each container holds exactly $6$ individual lunch boxes $($for a total of $180$ lunch boxes per batch$),$ but containers are sealed for hygiene and may not be opened or partially delivered.

The van picks up $20$ containers and visits the schools in the following order: School A$,$ then School B$,$ then School C$,$ and finally School D$.$ Upon arriving at each school, the van unloads a number of containers.

The number of containers delivered to School A follows a discrete distribution: $2$ containers with a probability of $0\mathrm{.}4,3$ containers with a probability of $0\mathrm{.}35,$ and $5$ containers with a probability of $0\mathrm{.}25.$ The number of containers delivered to School B follows a Poisson distribution with a mean of $3.$ School C also receives exactly $5$ containers. After the first three schools are served, any remaining containers are delivered to School D$.$

The van takes a Triangular $(8,11,14)$ minute to load the containers from the kitchen. Travel time between the kitchen and each school, or between any two schools, follows a Normal $(21,4)$ minute. At each school, the unloading time is Uniformly distributed between $9$ and $13$ minutes. After the delivery round is completed. The van returns to the kitchen, loads the $20$ containers and begins its next delivery round.

Build the following scenario and run it for $24$ hours with $8-$hour shift, and report the number of trips performed, and the number of containers delivered to each school.use Arena step by step please